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Year 3Fractions

Add and subtract fractions with the same denominator, within 1 (1)

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About this resource

To add and subtract fractions, pupils must already understand that non-unit fractions are repeated additions of unit fractions, for example, three-eighths is 3 one-eighths. In other words, pupils must have begun to unitise with unit fractions in the same way that they learnt to unitise, for example, in tens (30 is 3 tens). Addition and subtraction of fractions with the same denominator then follows logically: just as pupils learnt that 3 tens plus 2 tens is 5 tens, they can reason that 3 one-eighths plus 2 one-eighths is equal to 5 one-eighths. Language focus: “3 one-eighths plus 2 one-eighths is equal to 5 one-eighths.” “5 one-eighths minus 2 one-eighths is equal to 3 one-eighths.” Pupils should be able to understand and use the following generalisations. Language focus: “When adding fractions with the same denominators, just add the numerators.” “When subtracting fractions with the same denominators, just subtract the numerators.”Read more

To add and subtract fractions, pupils must already understand that non-unit fractions are repeated additions of unit fractions, for example, three-eighths is 3 one-eighths. In other words, pupils must have begun to unitise with unit fractions in the same way that they learnt to unitise, for example, in tens (30 is 3 tens). Addition and subtraction of fractions with the same denominator then follows logically: just as pupils learnt that 3 tens plus 2 tens is 5 tens, they can reason that 3 one-eighths plus 2 one-eighths is equal to 5 one-eighths. Language focus: “3 one-eighths plus 2 one-eighths is equal to 5 one-eighths.” “5 one-eighths minus 2 one-eighths is equal to 3 one-eighths.” Pupils should be able to understand and use the following generalisations. Language focus: “When adding fractions with the same denominators, just add the numerators.” “When subtracting fractions with the same denominators, just subtract the numerators.”

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